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Latest highlights from the ATLAS experiment

Pippa Wells∗† CERN E-mail: pippa.wells@.ch

The ATLAS experiment is a general purpose detector at the CERN Large . Thanks to the fantastic performance of the LHC machine and the ATLAS detector, large samples of -proton collisions at centre-of- of 7 and 8 TeV have been analysed. The of has been reestablished at these high energies, and stands firm. Measurements of soft and hard QCD processes, electroweak (di)boson production and production and properties are in excellent agreement with the predictions. A new boson has been observed, with a mass of about 126 GeV and with properties so far consistent with the Standard Model . However, there are still no hints of physics beyond the Standard Model from direct searches – these remain a goal of the future LHC programme.

Proceedings of the Corfu Summer Institute 2012 September 8-27, 2012 Corfu, Greece

∗Speaker. †On behalf of the ATLAS Collaboration

c Copyright owned by the author(s) under the terms of the Creative Commons Attribution-NonCommercial-ShareAlike Licence. http://pos.sissa.it/ Latest highlights from the ATLAS experiment Pippa Wells

1. The ATLAS experiment

The ATLAS experiment [1] is a multipurpose particle physics detector with forward-backward symmetric cylindrical geometry, see Fig. 1. The inner tracking detector consists of a pixel detector, a silicon microstrip detector, and a straw-tube transition tracker. The inner de- tector is surrounded by a thin superconducting solenoid which provides a 2 T magnetic field, and by high-granularity liquid- (LAr) sampling electromagnetic calorimetry. The electromagnetic calorimeter is divided into a central barrel (pseudorapidity1 |η| < 1.475) and end-cap regions on either end of the detector (1.375 < |η| < 2.5 for the outer wheel and 2.5 < |η| < 3.2 for the inner wheel). In the region matched to the inner detector (|η| < 2.5), it is radially segmented into three layers. The first layer has a fine segmentation in η to facilitate e/γ separation from π0 and to im- prove the resolution of the shower position and direction measurements. In the region |η| < 1.8, the electromagnetic calorimeter is preceded by a presampler detector to correct for upstream losses. An iron-scintillator/tile calorimeter gives hadronic coverage in the central rapidity range (|η| < 1.7), while a LAr hadronic end-cap calorimeter provides coverage over 1.5 < |η| < 3.2. The forward regions (3.2 < |η| < 4.9) are instrumented with LAr calorimeters for both electro- magnetic and hadronic measurements. The surrounds the calorimeters and consists of three large air-core superconducting providing a toroidal field, each with eight coils, a system of precision tracking chambers, and fast detectors for triggering. The combination

Figure 1: A cut-away view of the ATLAS detector.

1ATLAS uses a right-handed coordinate system with its origin at the nominal in the centre of the detector, and the z-axis along the beam line. The x-axis points from the origin to the centre of the LHC ring, and the y- axis points upwards. Cylindrical coordinates (r,φ) are used in the transverse plane, φ being the azimuthal angle around the beam line. Observables labelled “transverse” are projected into the x − y plane. The pseudorapidity is defined in terms of the polar angle θ as η = −lntan(θ/2).

2 Latest highlights from the ATLAS experiment Pippa Wells

Figure 2: A Z → µ+µ− with 25 reconstructed vertices, from 15 April 2012. of all these systems provides charged particle measurements together with efficient and precise lep- ton and measurements in the pseudorapidity range |η| < 2.5. Jets and missing transverse miss energy, ET , are reconstructed using energy deposits over the full coverage of the calorimeters, |η| < 4.9. The Large Hadron Collider (LHC) delivered 5 fb−1 of proton-proton collisions at 7 TeV centre- of-mass energy in 2011, and by the time of the Corfu Summer Institute in 2012, a further 14 fb−1 at 8 TeV. The peak luminosity gradually increased over the two years. The machine is running with a higher than design number of per bunch, but twice the nominal bunch spacing of 50 ns. As a result, there are typically up to 40 pp interactions per bunch crossing. Algorithms to reconstruct interesting events have to be adapted to take into account this pile-up. In Fig. 2, 25 primary vertices have been successfully reconstructed along the few cm length of the luminous region at the centre of the beam pipe. The experiment records data 24 hours a day, 7 days a week, and large teams of on-call experts are available to support the shift crews, resulting in a data taking efficiency of 94%. More than 90% of the recorded data passes the quality criteria to be used for physics analysis, and a large fraction of the detector channels are operational (≈99%). Thousands of jobs run on the Worldwide LHC Computing Grid, in a first pass to calibrate the detectors and then to fully process the data. This huge effort, occupying hundreds of , engineers and technicians is behind every analysis result.

3 Latest highlights from the ATLAS experiment Pippa Wells

Hard Interactions of Quarks and : a Primer for LHC Physics 7

proton - (anti)proton cross sections

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deep inelastic and other hard-scattering data. This will be discussed in more detail in Section 4. Note that for consistency, the order of the expansion of the splitting functions Figure 3: Productionshould cross be sections the same as in that proton-antiproton of the subprocess cross (for section, Tevatron) see(3).Thus,forexample, and proton-proton (for LHC) colli- (1) afullNLOcalculationwillincludeboththeˆσ1 term in (3) and the Pab terms in the sions as a function ofdetermination centre-of-mass of the pdfs energy. via (4) and (5). Figure 2 shows the predictions for some important Standard Model cross sections at pp¯ and pp colliders, calculated using the above formalism (at next-to-leading order

The total crossinsection perturbation is , orders i.e. of including magnitude also theσ ˆ larger1 term in than (3)). that of more interesting processes producing for exampleWe hard have jets, alreadyW mentionedand Z bosons, that the Drell–Yantt pairs process or even is the Higgs paradigm bosons, hadron– as shown in Fig. 3 collider hard scattering process, and so we will discuss thisinsomedetailinwhat A multi-level trigger system is used to decide in real time which events to record, reducing the bunch crossing rate of 40 MHz to about 400 events per second. The trigger menus are complex, and set the minimum thresholds for objects used in the analysis.

2. Standard Model measurements

To model a proton-proton interaction at the LHC, parton density functions, F(x,Q2), describe the initial proton constituents, i.e. valence quarks, sea quarks and anti-quarks, and gluons. The hard scatter is calculated at NLO, NNLO or higher. The proton remnants not involved in the hard scatter create the underlying event. Final state partons fragment into , whose distribution can be described by fragmentation functions D(z), defining the fraction of the parton taken by the hadron. The final state is simulated by parton shower and hadronisation models. Theoretical calculations of the hard scatter can be compared with data either at the detector level from Monte Carlo simulations, or after unfolding. There are also many studies of the phenomenology of soft QCD.

4 Latest highlights from the ATLAS experiment Pippa Wells ]

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Figure 4: The charged particle density for differing pT thresholds, as a function of centre-of-mass energy (left). The pT distribution of charged particles in 7 TeV collisions (right).

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Figure 5: The definition of the transverse region in order to measure the underlying event (left), and the average number of stable particles per event per unit interval in η − φ in the transverse region, as a function of the pT of the leading particle.

5 Latest highlights from the ATLAS experiment Pippa Wells

The first collisions at the LHC were at 900 GeV centre-of-mass energy in 2009, followed by 7 TeV in 2010. The first published measurements [2] were of charged particle production in minimum bias events, which already required a solid understanding of the detector performance and details of the detector geometry. Detailed measurements of the properties of minimum bias events have been made with low integrated luminosity and low pile-up, see for example Fig. 4 [3]. These measurements can then be used to improve the Monte Carlo description of the data. The properties of the underlying event can be probed by looking in the region away from the direction of the leading track in the event [4]. An example of the quality of the description of the underlying event is shown in Fig. 5.

Jets are identified using the anti-kt algorithm, controlled by a distance parameter R in the (φ,y) plane. The pair of particles with minimum di j are merged, unless di,beam is smallest, in which case the ith object becomes a jet: ! 1 1 ∆φ 2 + ∆y2 1 di j = min 2 , 2 2 ; di,beam = 2 . kti kt j R kti

Jets are reconstructed from three-dimensional clusters of energy deposits in the calorimeter, ini- tially at the electromagnetic scale, which is calibrated using Z → ee events. Corrections are made for the contributions from pile-up events and instrumental defects. The energy is then adjusted to the hadronic scale using η and energy dependent factors from simulation, but verified by in-situ measurements in data. The jet energy scale uncertainty is between 2.5 and 4.6% for the central rapidity region (in 2010). Inclusive jet production has been measured with individual jet pT up to more than 1 TeV, and rapidity in the range |y| < 4.4, for distance parameters R = 0.4 and 0.6. These are compared to NLO calculations with non-perturbative corrections, and very good agreement is seen within the systematic uncertainties, as shown in Fig. 6

Figure 6: (left) Inclusive jet double-differential cross section as a function of jet pT in different regions of |y| for jets with R = 0.4. The cross sections are multiplied by the factors indicated in the legend. (right) Ratios of inclusive jet double-differential cross section to the theoretical prediction.

6 Latest highlights from the ATLAS experiment Pippa Wells

5 0.35 10 ATLAS Preliminary Data / d 800 < m < 1200 GeV -1 jj Events Ldt = 4.8 fb , s=7 TeV 1200 < m < 1600 GeV (+0.04) 104 Fit 0.3 jj 1600 < mjj < 2000 GeV (+0.08) ) d 2000 < mjj < 2600 GeV (+0.12) s = 8 TeV mjj > 2600 GeV (+0.16) 3 -1 QCD Prediction 10 L dt = 5.8 fb (1/ 0.25 Theoretical uncertainties Total Systematics QBH (n=6), M = 4.0 TeV 2 D 10 0.2

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Figure 7: (left) The reconstructed dijet mass distribution with statistical uncertainties (filled points with error bars) fitted with a smooth functional form (solid line). The bin-by-bin significance of the data-fit difference is shown in the lower panel, using positive values for excesses and negative values for deficits. (right) The 11-bin angular distributions for all dijet mass bins. The QCD predictions are shown with theoretical and total systematic uncertainties (bands), as well as the data with statistical uncertainties. The dashed line is the prediction for an example quantum black hole signal in the highest mass bin. The distributions have been offset by the amount shown in the legend.

The dijet mass spectrum extends to about 4 TeV, and has been measured as a function of rapidity. The rate and distribution of multijet events has also been studied [6]. The dijet mass spectrum is smoothly falling, as seen in Fig. 7 (left). A search for significant bumps has been performed using 8 TeV data. An excited quark with mass less than 3.66 TeV is excluded at 95% confidence level (CL) [7]. Including information from angular variables, more physics models beyond the Standard Model (SM) can be tested. Contact interactions are excluded up to 7.8 TeV. In Fig. 7 (right), the modification to the angular variable χ = exp(|y1 − y2|) due to a hypothetical quantum black hole is illustrated. identification in ATLAS starts with energy clusters in the calorimeter, which are re- quired to satisfy shower shape and isolation criteria. There must be an inner detector track matched to the cluster, with the ratio of cluster energy to track momentum close to unity. There must also be a large fraction of high threshold tracker hits, consistent with transition radi- ation. The electron reconstruction is improved by accounting for Bremsstrahlung . During 2011, the algorithms were refined to be robust against pile-up. are identified by matching track segments in the inner detector and muon spectrometer. The muon spectrometer information also improves the momentum reslution for high pT muons. Muons with low momentum, or in regions of the detector with no muon chambers, can be recovered by matching an inner detector track with minimal energy loss in the calorimeter. Dedicated algorithms identify hadronic decays of tau-, which produce very narrow jets with low track multiplicity from the 1- and 3-prong decays. The electron or muon from leptonic tau decays can also be detected.

7 Latest highlights from the ATLAS experiment Pippa Wells

Even in a small data set, the dilepton mass spectrum shows the well known resonances, up to and including the Z boson, which can be used to verify the energy or momentum calibration. An example is shown in Fig. 8 for muon pairs in the 2010 data set. The upper end of the spectrum is used to search for new states such as a Z0 boson. ] -1 -1 105 J/ L 40 pb / [GeV

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Undetectable particles, such as , are inferred by measuring the transverse energy miss balance of the event. The missing transverse energy, ET , is the magnitude of the vector some of miss the transverse momentum vectors of particles in the event. The ATLAS ET resolution is 0.5·ΣET, miss and this has been verified up to ΣET of 14 TeV using -lead collision data. The ET resolution is improved by using the correct energy scale for identified objects (leptons, jets, etc.). Tracks are used to make the algorithms more robust against pileup, by working out which energy deposites are associated with the primary vertex of the hard ineraction. W and Z boson leptonic decays have been measured [9]. The W decay to a charged miss and is reconstructed from the measured lepton and ET . A transverse mass variable is calculated, since the longitudinal component of the neutrino momentum is unknown. The Z boson mass can be measured directly from a pair of same flavour, oppositely charged leptons. Decays with tau-leptons in the final state have also been measured. In contrast, hadronic W and Z decays are swamped by background from QCD processes. Examples of the clean signal and measured cross sections are shown in Fig. 9. The transverse momentum spectrum of , and production in association with jets have also been studied [10, 11] and are reasonably well described. In addition, the data samples are large enough to measure diboson production, including Wγ, Zγ, WW, WZ and ZZ [12]. The leptonic final states WW → `ν`ν, WZ → `ν`` and ZZ → ```` have been observed, while it is much more difficult to distinguish final states with jets, `ν j j or `` j j, from jet production in association with a single boson. These measurements can constrain possible anomalous triple gauge couplings.

8 Latest highlights from the ATLAS experiment Pippa Wells

The charged TGCs, WWγ and WWZ, are non-zero in the Standard Model, while the neutral TGCs, ZZγ and Zγγ are strictly zero. No deviations from the expectation are observed, and the ATLAS constraints are already more powerful than those from the Tevatron. Top quark pairs tt¯ are characterised by the the decay of each top ≈100% of the time to Wb, miss with the W decay to `ν or jets, leading to combinations of leptons, ET and/or jets from the W decays, together with two b-jets. The b-jets can be tagged by the resolvable lifetime of the b-hadron, resulting in tracks with significant impact parameter, and possibly a reconstructed secondary vertex with characteristic mass. Soft muons in the b-jet from weak decays may also be identified. It was already possible to observe tt¯ production in the 2010 data sample, and the present status of tt¯ cross-section measurements is shown in Fig. 10, achieving a 6% relative precision [13]. Sufficient statistics are available to make relative differential cross-section measurements [14], an example of which is also shown in Fig. 10. The most precise measurement of the top quark mass to date by ATLAS [15] is made using a template method in the lepton+jets final state: mtop = 174.5 ± 0.6(stat) ± 2.3(syst) GeV. The dominant uncertainty is the jet energy scale, in particular the b-jet energy scale

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Figure 9: Transverse mass distribution of candidate W + (top left) and W − (top right) events. The simulation is normalised to the data. The QCD background shape is taken from simulation and normalised to the number of QCD events measured from data. The measured values of σ(W) × BR(W → `ν) (bottom left) and σ(Z) × BR(Z → `ν) (bottom right) in pp and pp collisions as a function of centre-of-mass energy.

9 Latest highlights from the ATLAS experiment Pippa Wells

6 15 May 2012 ATLAS Preliminary 10 ATLAS e + jets Theory (approx. NNLO) Data for m = 172.5 GeV 5 -1 t 10 L dt = 2.05 fb s = 7 TeV tt W+jets Data 2011 stat. uncertainty Z+jets total uncertainty 4 10 Diboson Channel & Lumi. σ ±(stat) ±(syst) ±(lumi) tt Single top 3 Fake leptons -1 10 Single lepton 0.70 fb 179 ± 4 ± 9 ± 7 pb Uncertainty -1 + 14 + 8 2 Dilepton 0.70 fb 173 ± 6 - 11 - 7 pb 10 Events / 200 GeV All hadronic 167 ± 18 ± 78 ± 6 pb 1.02 fb-1 10

+ 8 Combination 177 ± 3 - 7 ± 7 pb 1 10-1 New measurements + jets 1.67 fb-1 200 19 42 7 pb τhad ± ± ± 1.5 -1 τhad + lepton 2.05 fb 186 ± 13 ± 20 ± 7 pb + 60 All hadronic 168 ± 12 - 57 ± 6 pb 1 4.7 fb-1 Data/MC 50 100 150 200 250 300 350 0.5 500 1000 1500 2000 2500 [pb] σtt mtt [GeV]

Figure 10: Measurements of the tt¯ production cross section, and their combination (left) and an example differential measurement as a function of the tt¯ mass (right).

The forward-backward charge asymmetry for tt¯ events which has been of particular interest in pp events at the Tevatron becomes an asymmetry in the (pseudo)-rapidity difference in pp col- lisions. The top quark tends to have larger |η| or |y| than the antiquark. An asymmetry is defined as: N(∆|y| > 0) − N(∆|y| < 0) AC = N(∆|y| > 0) + N(∆|y| < 0) where ∆|y| = |y(t)| − |y(t)|. The theoretical expection is AC = 0.006 ± 0.002, compared to the present measurement after unfolding of AC = 0.019 ± 0.028(stat) ± 0.024(syst) [16]. To complete the picture, single top production has been studied in the t-channel, Wt-channel and s-channel modes. A summary of all the Standard Model cross-section measurements is shown in Fig. 11, with good agreement between measurement and predictcion for processes spanning several orders of magnitude. The Standard Model continues to describe measurements at the LHC, as it has to per mille precision at LEP and the Tevatron, which requires at least one Higgs boson, or something else to play its role.

10 Latest highlights from the ATLAS experiment Pippa Wells

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Figure 11: Summary of several Standard Model total production cross-section measurements, corrected for leptonic branching fractions, compared to the corresponding theoretical expectations. The year of data taking, centre-of-mass energy and the size of the data sample is indicated for each result.

Data Data ATLAS 3500 ATLAS (*) Background ZZ (m =126.5 GeV) 25 (*) Sig+Bkg Fit H HZZ 4l 3000 Background Z+jets, tt Bkg (4th order polynomial) 2500 Signal (m =125 GeV) 20 H Events / 2 GeV Events/5 GeV 2000 Syst.Unc. -1 1500 15 s = 7 TeV: Ldt = 4.8 fb -1 1000 s=7 TeV, Ldt=4.8fb s = 8 TeV: Ldt = 5.8 fb-1 -1 H 500 s=8 TeV, Ldt=5.9fb 10 200 100 5 0 -100

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Figure 12: (top left) The mass distribution of diphoton events, with a visible excess over background at about 125 GeV. (top right) The invariant mass of the four lepton system in the search for H → ZZ, with a visible excess in the same region. Decays of a single Z boson form the expected peak at 90 GeV, while standard model ZZ rises to a maximum around 200 GeV. (bottom) The transverse mass distribution of WW events, showing a broad excess consistent with Higgs boson production with mH = 125 GeV.

11 Latest highlights from the ATLAS experiment Pippa Wells

3. Search for the Higgs boson and observation of a new particle

The search for the Higgs boson is one of the main goals of the LHC programme. The choice to extend Run 1 to the end of 2012 was with the aim of observing or excluding a Higgs boson across the whole allowed mass range. Higgs production and decay has been calculated to the best available precision by a joint working group of experimentalists and theorists [17]. Higgs production is dominated by fusion via a fermion loop. Vector boson fusion is typically an order of magnitude lower, but characterised by additional jets in the final state, and depending directly on the Higgs coupling to bosons. Associated production of a Higgs boson with a W, Z or tt¯ allows access to final states which are experimentally more difficult to pick out from backgrounds, such as bb¯. The production rates must then be combined with the Higgs branching ratios to find the channels with the best signal to background. The Higgs boson tends to decay to the highest mass final state particles available. The WW ∗ and ZZ∗ final states give the best sensitivity at high mass, while H → γγ (via a loop) gives a clean signal in the low mass region, despite the small branching ratio, because of the good mass resolution. The ATLAS Higgs boson search in 2012 [18] focussed first on the high-sensitivity channels for the lower mass range, where a hint of a signal had been observed in the 2011 data. To identify H → γγ requires rejection factors of 104 against γ-jet events, and 107 against jet-jet events. The main background is from jets with a leading π0. The fine segmentation of the ATLAS electromagnetic calorimeter is important in rejecting these, and in addition gives pointing information to associate the photon with the primary vertex. The rate of non-photon backgrounds can be established by fitting the data directly. The diphoton mass resolution depends on the photon energy resolution and the resolution on the opening angle between them. Tracking information from converted photons can be combined with pointing information from the calorimeter. The typical mass resolution is 1.5 to 2.0 GeV, depending on the region of the detector and whether the photon has converted. The data are further subdivided according to the pT of the diphoton system relative to its thrust, and the presence of additional jets, and the analysis is performed in 10 different channels. The inclusive diphoton mass spectrum is shown in Fig. 12. The distribution is about 70% pure in genuine γγ events, and both the reducible and irreducible backgrounds to the Higgs boson signal are smoothly falling. There is a visible excess of events around 125 GeV [18].

Integrated luminosity 7 TeV 8 TeV −1 −1 and mass range [fb ] [fb ] mH [GeV] H → γγ 4.8 5.9 110–150 W,Z + H → bb 4.7 – 110–130 H → ττ 4.7 – 110–150 H → WW → `ν`ν 4.7 5.8 (eµ only) 110–600 (110–200) H → WW → `νqq 4.7 – 300–600 H → ZZ → ```` 4.8 5.8 110–600 H → ZZ → ``qq 4.7 – 200–600 H → ZZ → ``νν 4.7 – 200–600

Table 1: The channels included in the combined Higgs search results from 7 and 8 TeV data

12 Latest highlights from the ATLAS experiment Pippa Wells

The decay H → ZZ → ```` is considered the gold-standard search channel, with a very clean signature of two pairs of isolated, same-flavour, opposite-charge leptons. The four-lepton system also has very good mass resolution. In this case the expected background, also shown in Fig. 12, is not simply a smoothly falling spectrum, but it is very well described by Monte Carlo simulation. An excess of events is visible at about the same mass as the excess in the diphoton sample. The third channel offering high sensitivity is H → WW → `ν`ν, but the two neutrinos are only miss inferred from the ET in the event. A transverse mass variable can be reconstructed, which has a broad predicted contribution from Higgs boson decays. The analysis is restricted to eνµν final states at this stage, to suppress the Z decay background. A small opening angle is required between the leptons to improve the signal-to-background. More events are observed in data than expected from other processes, as shown in Fig. 12. The three new analysis using 2012 data are combined with the results in the full set of final states from 7 TeV running in 2011. The channels, integrated luminosities and the Higgs mass range for which they are used are listed in Table 1. Each of these channels is further divided into numerous sub-channels for optimal sensitivity. All the searches are combined together. The signal

µ 10 ATLAS 2011 - 2012 ± 1 s = 7 TeV: Ldt = 4.6-4.8 fb-1 ± 2 s = 8 TeV: Ldt = 5.8-5.9 fb-1 Observed Bkg. Expected 1 95% CL Limit Limit on 95% CL

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Figure 13: Excluded Higgs boson cross section expressed as the ratio µ to the Standard Model cross section (top), and the consistency with a background fluctuation (bottom). Further explanation is given in the text.

13 Latest highlights from the ATLAS experiment Pippa Wells cross section excluded at 95% confidence level is shown in Fig. 13 as a function of the Higgs boson mass, with the signal strengh expressed as the ratio µ to the Standard Model prediction. A Standard Model Higgs boson is excluded at 95% confidence level in the range 111–122 GeV (i.e. meeting the range below 114 GeV already excluded by the LEP experiments), and from 131–559 GeV. The exclusion is greater than 99% over a large part of this range. The probability that the observation is consistent with background processes is also shown in Fig. 13. The observed local p-value for each mass hypothesis is shown as the solid line. The dotted line shows the expected p-value in the case of Standard Model Higgs production at each Higgs mass. The minimum p-value is 1.7 × 10−9, corresponding to a significance of 5.9 standard deviations [18]. The 68 and 95% confidence intervals from a fit where both the signal strength and the mass are free are shown in Fig. 14. Combining the precise mass measurements from the diphoton and ZZ → 4` channels, without constraining the signal strength, the best fit mass is 126.0 ± 0.4(stat) ± 0.4(syst) GeV. The best fit signal strength in each channel, this time constraining the Higgs boson mass to be 126.0 GeV, is shown in Fig 14. The overall combined signal strength is µ = 1.4 ± 0.3, consistent with the Standard Model rate. ) µ ATLAS 2011 − 2012 m = 126.0 GeV ATLAS 2011 - 2012 H 5 s = 7 TeV: Ldt = 4.7-4.8 fb-1 Best fit W,Z H bb -1 s = 8 TeV: Ldt = 5.8-5.9 fb-1 68% CL s = 7 TeV: Ldt = 4.7 fb 95% CL H s = 7 TeV: Ldt = 4.6-4.7 fb-1 4 H (*) (*) H WW ll H ZZ 4l s = 7 TeV: Ldt = 4.7 fb-1 (*) s = 8 TeV: Ldt = 5.8 fb-1

Signal strength ( H WW ll 3 H s = 7 TeV: Ldt = 4.8 fb-1 s = 8 TeV: Ldt = 5.9 fb-1 (*) 2 H ZZ 4l s = 7 TeV: Ldt = 4.8 fb-1 s = 8 TeV: Ldt = 5.8 fb-1 1 Combined s = 7 TeV: Ldt = 4.6 - 4.8 fb-1 µ = 1.4 ± 0.3 s = 8 TeV: Ldt = 5.8 - 5.9 fb-1 0 120 125 130 135 140 145 -1 0 1 Signal strength (µ) mH [GeV]

Figure 14: Confidence intervals in the µ vs mass plane for the diphoton, ZZ and WW channels (left), and the measured signal strength parameters in all channel, scaled to the Standard Model prediction for a Higgs boson mass of 126.0 GeV.

Searches for non-Standard Higgs bosons also continue. The Standard Model with a single Higgs boson is the minimal solution, but two Higgs-doublet models are also consistent, as for example the type-II model needed for . These require three neutral bosons, the light h (which can have properties very similar to the Standard Model Higgs boson), a heavy H which is also CP even, and a CP odd A. There are also two charged Higgs bosons, H+ and H−. No hints of additional Higgs bosons have been found so far. Further measurements of the properties of the newly discovered boson will also be made to see if it remains consistent with the minimal Standard Model prediction.

14 Latest highlights from the ATLAS experiment Pippa Wells

4. Physics beyond the Standard Model

Although the Standard Model has been phenomenally successful in predicting how particles interact, it must be extended by a more complete theory at high energies. This should extend the theory to include gravity, and address the issues of the as-yet unexplained dark matter and dark energy needed to explain the cosmos at many scales, from galaxy rotation curves to large scale structures. The theory does not explain the matter to anti-matter imbalance in the universe. In addition, it has unsatisfactory features of hierarchy, lack of naturalness and the need for fine tuning. Supersymmetry (SUSY) is an attractive extension of the Standard Model, where all the stan- dard particles have supersymmetric partners with half-unit different . No SUSY particles have been observed, so this must be a broken symmetry where the partners have higher mass. It is often assumed that there is a new conserved quantum number, R, with R = +1 for standard particles and R = −1 for SUSY partners, which preserves baryon and lepton number conservation. If R is conserved, SUSY particles must be produced in pairs, and if the lightest SUSY partner (LSP) is charge and colour neutral it becomes a natural dark matter candidate. The minimal supersymmetric standard model, MSSM, requires two Higgs doublets and all the superpartners, leading to 124 independent free parameters. The constrained minimal extension of the Standard Model (CMSSM) has only five parameters at the high energy Grand Unification scale: a universal scalar mass m0; a universal gaugino mass m1/2; a universal trilinear soft SUSY breaking parameter A0; the ratio of the vacuum expectation values of two Higgs doublets, tanβ; and the sign of the Higgs mixing parameter, sign(µ). The CMSSM may be convenient for interpreting the results of searches for SUSY particles, but it is more generally useful to provide results in the form of simplified models which can then be interpreted in other scenarios. In this case cross-section limits or excluded mass regions are provided as a function of for example a squark and mass. In general the SUSY phenomenology depends on mass splittings between squark or gluino, the LSP and standard particles SUSY production cross sections have a logarithmic dependence on the particle mass, which to a gain in sensitivity with increasing luminosity. At the sensitivity limit of around a TeV, there is a further effective gain in parton luminosity of around a factor 2 to 5 by increasing the proton-proton centre-of-mass energy from 7 to 8 TeV. There is a very rich phenomenology of SUSY final states, spanning short or long decay chains, miss often containing jets and large ET , but also leptons, b-jets, photons or even long-lived hadrons. The analyses are divided according to the observable topologies and then interpreted in specific SUSY models. A few new SUSY search results using 8 TeV are already available, including a search with miss jets and ET in the final state [19]. The analysis is optimised for discovery in a simplified model with a low mass LSP, observable (first and second generation) squarks and , and with all other SUSY particles pushed to high mass. This results in short decay chains,q ˜ → qχ˜ 0 org ˜ → 0 miss qq˜ → qqχ˜ . Events are selected with a jet or ET trigger, and a veto on events with leptons. Tight, medium and loose signal regions are defined according to the number of jets and the value

jet,i miss of meff = ∑i p~T + ET , as specified in Table 2. Four control regions are defined for each signal region, to control the rates of Z → νν+jets, W+jets, tt¯ and multijet background. Transfer functions are used to infer the background in the signal region, and combined likelihood fits to

15 Latest highlights from the ATLAS experiment Pippa Wells

Requirement 2-jets 3-jets 4-jets 5-jets 6-jets miss ET [GeV] > 160 pT jet 1 [GeV] > 130 pT jet 2 [GeV] > 60 pT jet 3 [GeV] > – 60 60 60 60 pT jet 4 [GeV] > – – 60 60 60 pT jet 5 [GeV] > – – – 60 60 pT jet 6 [GeV] > – – – – 60 miss ∆φ( j,ET ) [rad] 0.4 (j ≤ 3) 0.4 (j ≤ 3), 0.2 (pT > 40GeV jets) miss Njet ET /meff > 0.3 / 0.4 / 0.4 0.25/0.3/– 0.25/0.3/0.3 0.15 0.15/0.25/0.3 incl. meff [GeV] > 1900/1300/1000 1900/1300/– 1900/1300/1000 1700/–/– 1400/1300/1000 Backgr. (tight) 14 ± 5 8.7 ± 3.4 2.8 ± 1.2 6.3 ± 2.1 10 ± 4 Data (tight) 10 7 1 5 9

Table 2: Summary of the signal regions categorised by numbers of jets and tight/medium/loose cuts for the miss search for quarks and gluinos with jets and ET . signal and control regions are performed to normalise the backgrounds directly from data. The cuts are optimised for 8 TeV centre-of-mass energy. The ∆φ cut to remove jets that are aligned with miss miss the ET direction and the ET /meff cut are effective in rejecting multijet background. The tight cuts give the maximum reach for high mass squarks and gluinos, while the medium and loose cuts add sensitivity for compressed spectra. No significant excess of events is observed in any channel. Example control and signal region distributions for the tight cuts are shown in Fig. 15. The resulting exclusions in the squark-gluino mass plane of the simplified model are shown in Fig. 16. The limits are stable up to an LSP mass of about 200 GeV.

4 4 ATLAS Preliminary -1 ATLAS Preliminary -1 10 ATLAS Preliminary -1 10 L dt = 5.8 fb L dt = 5.8 fb L dt = 5.8 fb CRYB - 3 jets Data 2012 ( s = 8 TeV) CRWB - 3 jets SRB - 3 jets Data 2012 ( s = 8 TeV) 3 Data 2012 ( s = 8 TeV) SM Total 10 SM Total SM Total SM+SU(1600,400,0,10) +jets 3 3 10 Multijet 10 Multijet tt & single top W+jets tt & single top W+jets W+jets tt & single top 2 Z+jets Z+jets events / 100 GeV events / 100 GeV events / 100 GeV 10 Diboson Diboson 102 102 Diboson

10 10 10

1 1 1

2.50 500 1000 1500 2000 2500 3000 3500 4000 2.50 500 1000 1500 2000 2500 3000 3500 4000 2.50 500 1000 1500 2000 2500 3000 3500 4000 2 2 2 1.5 meff(incl.) [GeV] 1.5 meff(incl.) [GeV] 1.5 meff(incl.) [GeV] 1 1 1 0.5 0.5 0.5

DATA / MC DATA 0 / MC DATA 0 / MC DATA 0 0 500 1000 1500 2000 2500 3000 3500 4000 0 500 1000 1500 2000 2500 3000 3500 4000 0 500 1000 1500 2000 2500 3000 3500 4000

meff(incl.) [GeV] meff(incl.) [GeV] meff(incl.) [GeV]

Figure 15: Two example control regions with tight selection cuts: γ+ jets to control the modelling of miss Z → νν+ jets (left) and `+ET + jets with no b-tag to control W+ jets (centre). The corresponding signal region is shown on the right.

This search is complemented by a multijet analysis [20], optimised for long decay chains and √ miss jet,i requiring six or more jets. The ratio ET / HT is examined, where HT = ∑i p~T . This gives miss a measure of the significance of the ET in the event. The distribution of the number of jets in miss √ events with large ET / HT is shown in Fig. 17, together with the excluded region in a simplified model. The limit on the gluino mass is above 1 TeV for an LSP mass below 300 GeV.

16 Latest highlights from the ATLAS experiment Pippa Wells

0 Squark-gluino-neutralino model, m( ) = 0 GeV 2800 1 ATLAS Preliminary 2600

-1 2400 L dt = 5.8 fb , s=8 TeV 2200 0-lepton combined

SUSY

squark mass [GeV] Observed limit (±1 ) 2000 theory

Expected limit (±1 exp) 1800 Observed limit (4.7 fb-1, 7 TeV) 1600

1400

1200

1000

800 800 1000 1200 1400 1600 1800 2000 2200 2400 gluino mass [GeV]

Figure 16: Excluded region in the squark-gluino mass plane for the simplified model, from the jets plus miss ET analysis. The region excluded by the 7 TeV data is also shown for comparison.

~ ~ ~ 0 -1 g-g production, g tt L dt = 5.8 fb , s=8 TeV 1 -1 Data 2012 ( s = 8 TeV) SUSY 6 600 Observed limit (±1 ) 10 L dt = 5.8 fb theory Background prediction Expected limit ( 1 ) miss [GeV] ± exp Multi-jets plus E 0 1 T ATLAS Preliminary Multi-jets (inc. tt qq) 3 b-jets obs. (7TeV) 5 m 10 500 0-lepton, 6-9 jets obs. (7TeV) ATLAS Preliminary p > 55 GeV jets Sherpa tt ql,ll T All limits at 95% CL Sherpa W (e,µ,) S 104

Number of Events Sherpa Z ~ 0 400 0 forbidden SUSY g=900, =150 3 1 t 1 10 t ~ g miss 1/2 ET / HT > 4.0 GeV 102 300

10 200 1 5.52 6 6.5 7 7.5 8 8.5 9 9.5 100 1.5 1 0.5

Data / Prediction 0 500 600 700 800 900 1000 1100 1200 6 7 8 9 m~ [GeV] Number of Jets g

Emiss Figure 17: The√ distribution of the number of jets in events with significant T , defined by a cut on miss √ ET / HT > 4 GeV (left), and the excluded region as a function of LSP and gluino mass in a simplified model (right) from the SUSY multijet search.

miss SUSY decay chains may also result in a lepton and ET in the final state from the decay of − − − 0 a chargino or slepton, for exampleq ˜ → qχ˜1 with χ˜1 → ` νχ˜1 . In this case the events can be selected with a lepton trigger, and the reduced multijet background allows more relaxed cuts to be applied. In the CMSSM interpretation, the 1-lepton search is competitive with the 0-lepton search for high m0 [21]. A cascade decay including charginos and sleptons can result in dilepton final states. These may also arise directly from weak pair-production. The different configurations of same and opposite-sign, same and “opposite” (e vs. µ) flavour, are exploited to exclude or enhance

17 Latest highlights from the ATLAS experiment Pippa Wells

miss different processes. Results using 8 TeV data and same-sign leptons accompanied by jets and ET 0 are used to put limits on gluino decays via a top squark into tt¯χ˜1 [22]. A novel alternative approach is to perform a generalised search [23]. The data are divided by event topology, according to the number of , photons, muons, jets, b-jets and the value miss of ET , resulting in 655 exclusive channels. An effective mass meff distribution is formed in each category, and compared with the distribution expected from Standard Model processes. No excess of events is found, and limits can be placed on particular SUSY models. The constraints are less sensitive for a specific model than those from dedicated searches, but this approach is more comprehensive.

Mixing in the third generation can lead to light SUSY partners, t˜1, b˜1 or τ˜1. Such models are appealing, in that they can lead to similar top and stop , favoured by naturalness arguments. The stop and sbottom may be prodcued in pairs, or via gluino decay. Searches for third generation squarks take advantage of the presence of b-jets in the final state, possibly from top-quark decay. The interpretation depends on the mass hierarchy and the decay modes. The results for stop pair production are summarised in Fig. 18 [24, 25, 26, 27, 28]. These are interpretations of searches with 0, 1 or 2 leptons and b-jets in the final state.

Figure 18: Summary of exclusion limits for stop-pair production as a function of the LSP and stop masses. The exclusions depend on the mass hierarchy. On the left side of the plot are the limits if m(t˜) < 200 GeV, either assuming m(χ˜ ±) = 106 GeV, or m(χ˜ ±) = 2m(χ˜ 0), with the decay t˜ → bχ˜ ±, χ˜ ± → W χ˜ 0. On the right hand side, the stop is heavier, m(t˜) > 200 GeV, and t˜ → tχ˜ 0.

In summary, despite a wide ranging search for hints of supersymmetry, no signals have emerged from the data analysed so far. In Fig. 19, the number of searches and interpretations is indicated with a typical exclusion limit for each [2]. Dedicated searches, for example for long-lived particles are included. Further searches have been performed for many “exotic” phenomena, this being a generic term used to group non-SUSY and non-Higgs searches. These can be characterised by searches for new resonances, or “bump-hunting”, in mass distributions including jets, leptons, photons and tt¯. Further sensitivity to new phenomena comes from looking for deviations from the Standard Model

18 Latest highlights from the ATLAS experiment Pippa Wells expectation in angular distributions of final state objects. In addition, spectacular signatures, for example from the decay of mini-black holes can be sought. In general, the topologies of Higgs and SUSY final states can also be relevant for other models. For example, the high mass end of the diphoton mass spectrum [29] can be used to search for extra dimensions, where the Arkani-Hamed, Dimopoulos and Dvali model predicts closely spaced resonances which look like a continuum distribution with an effective cut off scale, Ms. Limits on Ms in the range 2.62 – 3.92 TeV have been derived. Randall-Sundrum gravitons would be manifest as narrower resonances, a few TeV apart. Limits on the mass of the lightest graviton have been set of 1.00 (2.06) TeV for values of the coupling parameter k/MPl 0.01 (0.1). A search for high-mass tt¯ resonances using final states with a lepton+jets has also been per- formed. Boosted top quarks can be reconstructed as fat jets. Kaluza-Klein gluons are excluded with a mass below 1.5 TeV [30]. A summary of searches for exotic phenomena is given in Fig. 20. Limits range up to 10 TeV in the case of contact interactions, which can have an influence below the centre-of-mass energy.

5. Conclusions and outlook

The LHC machine and ATLAS experiment have performed fantastically well at 7 and 8 TeV centre-of-mass energy. The Standard Model stands firm, with good agreement between almost all measurements and the predictions. Further improvements in the description are expected with the increasing sophistication of calculations, including new Monte Carlo tunes and improved fits for parton distribution functions. A new boson has been observed, with a mass of 126 GeV and properties so far consistent with the Standard Model Higgs boson. Although no discoveries have been made so far in direct searches for SUSY particles or ohter physics beyond the Standard Model, the LHC has a long future, in- cluding a near doubling of the centre-of-mass energy, and much larger integrated luminosities. We are looking forward to the challenges and excitement of the coming years.

Acknowledgements

I would like to think my friends and colleagues in the ATLAS Collboration and in the CERN accelerator divisions for the spectacular performance and beautiful results from the last few years of LHC operation. It is also a pleasure to thank the organisers for inviting me to the Corfu Summer Institute, and for their great Greek hospitality.

19 Latest highlights from the ATLAS experiment Pippa Wells

ATLAS SUSY Searches* - 95% CL Lower Limits (Status: SUSY 2012)

-1 ~ ~ MSUGRA/CMSSM : 0 lep + j's + ET ,miss L=5.8 fb , 8 TeV [ATLAS-CONF-2012-109] 1.50 TeV q = g mass -1 ~ ~ MSUGRA/CMSSM : 1 lep + j's + ET ,miss L=5.8 fb , 8 TeV [ATLAS-CONF-2012-104] 1.24 TeV q = g mass -1 -1 ~ ~ ∼0 Ldt = (1.00 - 5.8) fb Pheno model : 0 lep + j's + E L=5.8 fb , 8 TeV [ATLAS-CONF-2012-109] 1.18 TeV g mass (m(q) < 2 TeV, light χ ) T ,miss 1 ∫ -1 ~ ~ ∼0 Pheno model : 0 lep + j's + E L=5.8 fb , 8 TeV [ATLAS-CONF-2012-109] 1.38 TeV q mass (m(g) < 2 TeV, light χ ) s = 7, 8 TeV T ,miss 1 ± ~ ± -1 ~ ∼0 ∼± 1 ∼0 ~ Gluino med. χ∼ (g→qqχ∼ ) : 1 lep + j's + E L=4.7 fb , 7 TeV [ATLAS-CONF-2012-041] 900 GeV g mass (m(χ ) < 200 GeV, m(χ ) = (m(χ )+m(g)) T ,miss ~ 1 2 GMSB : 2 lep (OS) + j's + E L=4.7 fb-1, 7 TeV [Preliminary] 1.24 TeV g mass (tanβ < 15) ATLAS T ,miss ~ GMSB : 1-2 τ + 0-1 lep + j's + E L=4.7 fb-1, 7 TeV [ATLAS-CONF-2012-112] 1.20 TeV g mass (tanβ > 20) Preliminary

Inclusive searches T ,miss -1 ~ ∼0 GGM : γγ + E L=4.8 fb , 7 TeV [ATLAS-CONF-2012-072] 1.07 TeV g mass (m(χ ) > 50 GeV) T ,miss 1 ~ 0 ~ -1 ~ ∼0 g→bbχ∼ (virtual b) : 0 lep + 1/2 b-j's + E L=2.1 fb , 7 TeV [1203.6193] 900 GeV g mass (m(χ ) < 300 GeV) 1 T ,miss 1 ~ 0 ~ -1 ~ ∼0 g→bbχ∼ (virtual b) : 0 lep + 3 b-j's + E L=4.7 fb , 7 TeV [1207.4686] 1.02 TeV g mass (m(χ ) < 400 GeV) 1 0 T ,miss 1 ~ ~ -1 ~ ∼0 g→bbχ∼ (real b) : 0 lep + 3 b-j's + E L=4.7 fb , 7 TeV [1207.4686] 1.00 TeV g mass (m(χ ) = 60 GeV) 1 T ,miss 1 ~ 0 ~ -1 ~ ∼0 ∼ L=2.1 fb , 7 TeV [1203.6193] 710 GeV g mass (m(χ ) < 150 GeV) g→ttχ (virtual t) : 1 lep + 1/2 b-j's + ET ,miss 1 10 ~ -1 ~ ∼0 ~ ∼ L=5.8 fb , 8 TeV [ATLAS-CONF-2012-105] 850 GeV g mass (m(χ ) < 300 GeV) g→ttχ (virtual t) : 2 lep (SS) + j's + ET ,miss 1 1 0 ~ -1 ~ ∼0 ~ ~ ∼ L=4.7 fb , 7 TeV [ATLAS-CONF-2012-108] 760 GeV g mass (any m(χ ) < m(g)) g→ttχ (virtual t) : 3 lep + j's + ET ,miss 1 ~ 0 1 ~ -1 ~ ∼0 ∼ L=5.8 fb , 8 TeV [ATLAS-CONF-2012-103] 1.00 TeV g mass (m(χ ) < 300 GeV) g→ttχ (virtual t) : 0 lep + multi-j's + ET ,miss 1 gluino mediated

3rd gen. squarks 1 ~ ∼0 ~ -1 ~ ∼0 g→ttχ (virtual t) : 0 lep + 3 b-j's + E L=4.7 fb , 7 TeV [1207.4686] 940 GeV g mass (m(χ ) < 50 GeV) 1 T ,miss 1 ~ 0 ~ -1 ~ ∼0 g tt∼ (real t) : 0 lep + 3 b-j's + E L=4.7 fb , 7 TeV [1207.4686] 820 GeV g mass (m(χ ) = 60 GeV) → χ T ,miss ~ 1 ~~ ~1 0 -1 ∼0 ∼ L=4.7 fb , 7 TeV [ATLAS-CONF-2012-106] 480 GeV b mass (m(χ ) < 150 GeV) bb, b1→bχ : 0 lep + 2-b-jets + ET ,miss 1 ~~ ~1 ± -1 ~ ∼± ∼0 bb, b →tχ∼ : 3 lep + j's + E L=4.7 fb , 7 TeV [ATLAS-CONF-2012-108] 380 GeV g mass (m(χ ) = 2 m(χ )) 1 1 T ,miss 1 1 ~~ ~ ± -1 ~ ∼0 tt (very light), t b∼ : 2 lep + E L=4.7 fb , 7 TeV [CONF-2012-059]135 GeV t mass (m(χ ) = 45 GeV) → χ T ,miss 1 ~~ ~ ± 1 -1 ~ ∼0 tt (light), t→bχ∼ : 1/2 lep + b-jet + E L=4.7 fb , 7 TeV [CONF-2012-070] 120-173 GeV t mass (m(χ ) = 45 GeV) 1 T ,miss 1 ~ ~~ ~ ∼0 -1 ∼0 tt (heavy), t→tχ : 0 lep + b-jet + E L=4.7 fb , 7 TeV [1208.1447] 380-465 GeV t mass (m(χ ) = 0) 01 T ,miss ~ 1 ~~ ~ ∼ -1 ∼0 tt (heavy), t→tχ : 1 lep + b-jet + E L=4.7 fb , 7 TeV [CONF-2012-073] 230-440 GeV t mass (m(χ ) = 0) 1 T ,miss 1 ~~ ~ ∼0 -1 ~ ∼0

3rd gen. squarks direct production L=4.7 fb , 7 TeV [CONF-2012-071] 298-305 GeV t mass (m(χ ) = 0) tt (heavy), t→tχ : 2 lep + b-jet + ET ,miss 1 ~~ 1 -1 ~ ∼0 tt (GMSB) : Z(→ll) + b-jet + E L=2.1 fb , 7 TeV [1204.6736] 310 GeV t mass (115 < m(χ ) < 230 GeV) T ,miss ~ 1 ~~ ~ 0 -1 ∼0 l l , l→lχ∼ : 2 lep + E L=4.7 fb , 7 TeV [CONF-2012-076] 93-180 GeV l mass (m(χ ) = 0) L L 1 T ,miss 1 + - + ~ 0 -1 ∼± ∼0 ~∼ 1 ∼± ∼0 χ∼ χ∼ , χ∼ →lν(lν∼)→lνχ∼ : 2 lep + E L=4.7 fb , 7 TeV [CONF-2012-076] 120-330 GeV χ mass (m(χ ) = 0, m(l,ν) = (m(χ ) + m(χ ))) EW 1 1 1 1 T ,miss 1 1 2 1 1 direct ∼±∼0 ∼0 -1 ∼± ∼± ∼0 ∼0 ~∼ χ χ → 3l(lνν)+ν+2χ ) : 3 lep + E L=4.7 fb , 7 TeV [CONF-2012-077] 60-500 GeV χ mass (m(χ ) = m(χ ), m(χ ) = 0, m(l,ν) as above) 1 2 1 T ,miss 1 1 2 1 ∼± ∼± -1 ∼± ∼± AMSB (direct χ pair prod.) : long-lived χ L=4.7 fb , 7 TeV [ATLAS-CONF-2012-111] 210 GeV χ mass (1 < τ(χ ) < 10 ns) 1 1 1 1 ~ ~ L=4.7 fb-1, 7 TeV [ATLAS-CONF-2012-075] 985 GeV g mass Stable g R-hadrons : Full detector ~ ~ -1 Stable t R-hadrons : Full detector L=4.7 fb , 7 TeV [ATLAS-CONF-2012-075] 683 GeV t mass ~ ~ ~ L=4.7 fb-1, 7 TeV [ATLAS-CONF-2012-075] 910 GeV g mass (τ(g) > 10 ns) particles Metastable g R-hadrons : Pixel det. only Long-lived -1 ∼ GMSB : stable ∼τ L=4.7 fb , 7 TeV [ATLAS-CONF-2012-075] 310 GeV τ mass (5 < tanβ < 20) -1 ∼ , RPV : high-mass eµ L=1.1 fb , 7 TeV [1109.3089] 1.32 TeV ν mass (λ =0.10, λ =0.05) ~ ~ τ 311 312 L=1.0 fb-1, 7 TeV [1109.6606] Bilinear RPV : 1 lep + j's + ET ,miss 760 GeV q = g mass (cτLSP < 15 mm) -1 ~

RPV BC1 RPV : 4 lep + ET ,miss L=2.1 fb , 7 TeV [ATLAS-CONF-2012-035] 1.77 TeV g mass 0 ' ∼ -1 ~ -6 -5 ~ RPV χ → qqµ : µ + heavy displaced vertex L=4.4 fb , 7 TeV [ATLAS-CONF-2012-113] 700 GeV q mass (3.0×10 < λ < 1.5×10 , 1 mm < cτ < 1 m, g decoupled) 1 211 -1 Hypercolour scalar gluons : 4 jets, mij ≈ mkl L=4.6 fb , 7 TeV [ATLAS-CONF-2012-110] 100-287 GeV sgluon mass (incl. limit from 1110.2693) -1 Spin dep. WIMP interaction : monojet + ET ,miss L=4.7 fb , 7 TeV [ATLAS-CONF-2012-084] 709 GeV M* scale (mχ < 100 GeV, vector D5, Dirac χ)

Other -1 Spin indep. WIMP interaction : monojet + ET ,miss L=4.7 fb , 7 TeV [ATLAS-CONF-2012-084] 548 GeV M* scale (mχ < 100 GeV, tensor D9, Dirac χ)

10-1 1 10

*Only a selection of the available mass limits on new states or phenomena shown. Mass scale [TeV] All limits quoted are observed minus 1σ theoretical signal cross section uncertainty.

Figure 19: A summary of exclusion limits for SUSY signals. Strongly produced SUSY particles are typi- cally excluded up to about 1 TeV with the present data. The limits are lower for direct production of third generation squarks, or weakly produced particles.

ATLAS Exotics Searches* - 95% CL Lower Limits (Status: ICHEP 2012)

-1 Large ED (ADD) : monojet + ET ,miss L=4.7 fb , 7 TeV [ATLAS-CONF-2012-084] 3.8 TeV M D (δ=2) -1 Large ED (ADD) : monophoton + ET ,miss L=4.6 fb , 7 TeV [ATLAS-CONF-2012-085] 1.7 TeV M D (δ=2) L=4.9 fb-1, 7 TeV [ATLAS-CONF-2012-087] ATLAS Large ED (ADD) : diphoton, mγ γ 3.29 TeV M S (GRW cut-off, NLO) -1 Preliminary UED : diphoton + ET ,miss L=4.8 fb , 7 TeV [ATLAS-CONF-2012-072] 1.41 TeV Compact. scale 1/R L=4.9 fb-1, 7 TeV [ATLAS-CONF-2012-087] RS1 with k/M Pl = 0.1 : diphoton, mγ γ 2.06 TeV Graviton mass L=4.9-5.0 fb-1, 7 TeV [ATLAS-CONF-2012-007] -1 RS1 with k/M Pl = 0.1 : dilepton, mll 2.16 TeV Graviton mass -1 Ldt = (1.0 - 5.8) fb RS1 with k/M Pl = 0.1 : ZZ resonance, mllll / lljj L=1.0 fb , 7 TeV [1203.0718] 845 GeV Graviton mass ∫ -1 RS1 with k/M Pl = 0.1 : WW resonance, mT ,lν lν L=4.7 fb , 7 TeV [ATLAS-CONF-2012-068] 1.23 TeV Graviton mass s = 7, 8 TeV RS with g /g =-0.20 : tt → l+jets, m L=2.1 fb-1, 7 TeV [ATLAS-CONF-2012-029] 1.03 TeV KK gluon mass qqgKK s tt Extra dimensions RS with BR(g →tt)=0.925 : tt → l+jets, m L=2.1 fb-1, 7 TeV [Preliminary] 1.50 TeV KK gluon mass KK tt,boosted -1 ADD BH (M TH /M D=3) : SS dimuon, Nch. part. L=1.3 fb , 7 TeV [1111.0080] 1.25 TeV M D (δ=6) ADD BH (M /M =3) : leptons + jets, Σp L=1.0 fb-1, 7 TeV [1204.4646] 1.5 TeV M ( =6) TH D T D δ Quantum black hole : dijet, F (m ) L=4.7 fb-1, 7 TeV [ATLAS-CONF-2012-038] 4.11 TeV M ( =6) χ jj D δ qqqq contact interaction : χ(m ) L=4.8 fb-1, 7 TeV [ATLAS-CONF-2012-038] 7.8 TeV jj Λ qqll CI : ee, µµ combined, m L=1.1-1.2 fb-1, 7 TeV [1112.4462] 10.2 TeV (constructive int.) CI ll Λ -1 uutt CI : SS dilepton + jets + ET ,miss L=1.0 fb , 7 TeV [1202.5520] 1.7 TeV Λ L=4.9-5.0 fb-1, 7 TeV [ATLAS-CONF-2012-007] Z' (SSM) : mee/µµ 2.21 TeV Z' mass L=4.7 fb-1, 7 TeV [ATLAS-CONF-2012-067] Z' (SSM) : mττ 1.3 TeV Z' mass -1 V' W' (SSM) : mT,e/ µ L=4.7 fb , 7 TeV [ATLAS-CONF-2012-086] 2.55 TeV W' mass W' (→ tq, g =1) : m L=4.7 fb-1, 7 TeV [CONF-2012-096] 350 GeV W' mass R tq -1 W'R (→ tb, SSM) : m L=1.0 fb , 7 TeV [1205.1016] 1.13 TeV W' mass tb st Scalar LQ pairs (β=1) : kin. vars. in eejj, eνjj L=1.0 fb-1, 7 TeV [1112.4828] 660 GeV 1 gen. LQ mass nd LQ Scalar LQ pairs (β=1) : kin. vars. in µµjj, µνjj L=1.0 fb-1, 7 TeV [1203.3172] 685 GeV 2 gen. LQ mass th L=1.0 fb-1, 7 TeV [1202.3389] 350 GeV Q mass 4 generation : Q Q4→ WqWq 4 th 4 -1 4 generation : u u → WbWb L=1.0 fb , 7 TeV [1202.3076] 404 GeV u4 mass th 4 4 4 generation : d d → WtWt L=1.0 fb-1, 7 TeV [1202.6540] 480 GeV d mass 4 4 4 New quark b' : b'b' Zb+X, m L=2.0 fb-1, 7 TeV [1204.1265] 400 GeV b' mass → Zb TT → tt + A A : 2-lep + jets + E (M ) L=1.0 fb-1, 7 TeV [ATLAS-CONF-2012-071] 483 GeV T mass (m(A ) < 100 GeV) top partner 0 0 T ,miss T2 0 New quarks L=1.0 fb-1, 7 TeV [1112.5755] Vector-like quark : CC, mlν q 900 GeV Q mass (coupling κqQ = ν/mQ) -1 Vector-like quark : NC, mllq L=1.0 fb , 7 TeV [1112.5755] 760 GeV Q mass (coupling κqQ = ν/mQ) Excited quarks : γ-jet resonance, m L=2.1 fb-1, 7 TeV [1112.3580] 2.46 TeV q* mass γ jet -1 Excited quarks : dijet resonance, mjj L=5.8 fb , 8 TeV [ATLAS-CONF-2012-088] 3.66 TeV q* mass Excited electron : e-γ resonance, m L=4.9 fb-1, 7 TeV [ATLAS-CONF-2012-023] 2.0 TeV e* mass (Λ = m(e*)) eγ Excited muon : - resonance, m -1 Excit. ferm. µ γ L=4.8 fb , 7 TeV [ATLAS-CONF-2012-023] 1.9 TeV * mass ( = m( *)) µγ µ Λ µ Techni-hadrons : dilepton, m L=1.1-1.2 fb-1, 7 TeV [ATLAS-CONF-2011-125] 470 GeV / mass (m( / ) - m( ) = 100 GeV) ee/µµ ρT ωT ρT ωT πT Techni-hadrons : WZ resonance (νlll), m L=1.0 fb-1, 7 TeV [1204.1648] 483 GeV ρ mass (m(ρ ) = m(π ) + m , m(a ) = 1.1 m(ρ )) T ,WZ T T T W T T L=2.1 fb-1, 7 TeV [1203.5420] 1.5 TeV N mass (m(W ) = 2 TeV) Major. neutr. (LRSM, no mixing) : 2-lep + jets R W (LRSM, no mixing) : 2-lep + jets L=2.1 fb-1, 7 TeV [1203.5420] 2.4 TeV W mass (m(N) < 1.4 GeV) Other R R ±± ±± -1 ±± H (DY prod., BR(H →µµ)=1) : SS dimuon, m L=1.6 fb , 7 TeV [1201.1091] 355 GeV H mass L L µµ L -1 Color octet scalar : dijet resonance, mjj L=4.8 fb , 7 TeV [ATLAS-CONF-2012-038] 1.94 TeV Scalar resonance mass

10-1 1 10 102 Mass scale [TeV] *Only a selection of the available mass limits on new states or phenomena shown

Figure 20: A summary of constraints from searches for exotic phenomena.

20 Latest highlights from the ATLAS experiment Pippa Wells

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